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Q: What does the division of whole numbers mean?
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Is division of whole numbers is commutative?

No!


Is the division of whole numbers is associative?

No.


Are Division of whole numbers associative?

No


Why do whole number require an extension?

The set of whole numbers is not closed under division (by non-zero whole numbers).


What is an example of whole numbers are closed under division?

The whole numbers are not closed under division! The statement is false since, for example, 2/3 is not a whole number.


Division of whole numbers is associative?

No it is not an associative property.


Is closure exist for whole numbers under subtraction and division for integers?

Whole numbers subtraction: YesDivision integers: No.


Is the set of whole numbers closed for division?

No, the result of a division of one whole number into another might be a whole number, but could also be a fraction.


Is whole numbers are closed under division?

No, whole numbers are not closed under division. It is possible to divide one whole number by another whole number and get a result which is not a whole number, for example, 1/2. One divided by two is a half.


What is the name for whole numbers?

If you mean part of whole numbers, its fractions. If you just mean another word for whole numbers, i think its just...whole numbers.


What set of numbers is closed under division?

Integers are closed under division I think o.o. It's either counting numbers, integers or whole numbers . I cant remember :/


Are the sums and products of whole numbers always whole numbers?

Yes, the whole numbers are closed with respect to addition and multiplication (but not division).The term "whole numbers" is not always consistently defined, but is usually taken to mean either the positive integers or the non-negative integers (the positive integers and zero). In either of these cases, it also isn't closed with respect to subtraction. Some authors treat it as a synonym for "integers", in which case it is closed with respect to subtraction (but still not with respect to division).